A multiphysics stimulus for continuum mechanics bone remodeling

D. George, R. Allena, Y. Rémond
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引用次数: 50

Abstract

Bone remodelling is a complex phenomenon during which old and damage bone is removed and replaced with new one to ensure the physiological functions of the skeletal system. It involves many biological, mechanical, chemical processes at different scales. The objective of the present work is to predict the kinetics of bone density evolution by taking into account both the mechanical and the biological frameworks. In order to do so, we propose a new computational model in which the global stimulus triggering bone remodelling is the result of the contribution of a mechanical (i.e. external loads and consequent strain energy), a cellular (i.e. osteoblasts and osteoclasts activities) and a molecular (i.e. oxygen and glucose supply) stimulus. The evolution of the bone density depends on the overall behaviour of the global stimulus. More specifically, when the global stimulus is positive, bone synthesis occurs, whereas when the global stimulus is negative, resorption takes place. Although the theoretical model has been applied on a very simple two-dimensional geometry, the final results provide new insights on the influence of each stimulus on the bone remodelling process. In particular, we confirm that mechanics plays a critical role and affects the kinetics of bone reconstruction, but it highly depends on the biological events and the distribution of bone density.
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连续力学骨重塑的多物理场刺激
骨重塑是一种复杂的现象,在此过程中,旧骨和损伤骨被移除并被新的骨所取代,以保证骨骼系统的生理功能。它涉及许多不同规模的生物、机械和化学过程。目前工作的目的是通过考虑到机械和生物框架来预测骨密度进化的动力学。为了做到这一点,我们提出了一个新的计算模型,其中触发骨重塑的整体刺激是机械(即外部载荷和随之而来的应变能),细胞(即成骨细胞和破骨细胞活动)和分子(即氧气和葡萄糖供应)刺激的结果。骨密度的演变取决于全局刺激的总体行为。更具体地说,当整体刺激为正时,骨合成发生,而当整体刺激为负时,骨吸收发生。虽然理论模型已应用于非常简单的二维几何,但最终结果为每种刺激对骨重塑过程的影响提供了新的见解。特别是,我们确认力学在骨重建动力学中起着关键作用,但它高度依赖于生物事件和骨密度分布。
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来源期刊
CiteScore
3.00
自引率
5.30%
发文量
11
期刊介绍: MEMOCS is a publication of the International Research Center for the Mathematics and Mechanics of Complex Systems. It publishes articles from diverse scientific fields with a specific emphasis on mechanics. Articles must rely on the application or development of rigorous mathematical methods. The journal intends to foster a multidisciplinary approach to knowledge firmly based on mathematical foundations. It will serve as a forum where scientists from different disciplines meet to share a common, rational vision of science and technology. It intends to support and divulge research whose primary goal is to develop mathematical methods and tools for the study of complexity. The journal will also foster and publish original research in related areas of mathematics of proven applicability, such as variational methods, numerical methods, and optimization techniques. Besides their intrinsic interest, such treatments can become heuristic and epistemological tools for further investigations, and provide methods for deriving predictions from postulated theories. Papers focusing on and clarifying aspects of the history of mathematics and science are also welcome. All methodologies and points of view, if rigorously applied, will be considered.
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